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3. Determine the Determine the reactions at A and B. 6 ft 4 kip/ft |C 6 ft B

3. Determine the Determine the reactions at A and B. 6 ft 4 kip/ft |C 6 ft B

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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**Problem 3:** **Objective:** Determine the reactions at points A and B. **Description of Diagram:** - The diagram illustrates a beam AB which is supported at both ends, A and B. - The beam is subjected to a uniformly distributed load of 4 kip/ft acting downward over the entire span. - The total length of the beam is 12 feet, divided into two segments: 6 feet from A to C, and 6 feet from C to B. **Visual Elements:** - Arrows pointing downward indicate the direction of the load applied to the beam. - Points A and B are the supports where reactions need to be determined. A is a pin support, and B is a roller support. - The load distribution is consistent, depicted as a series of vertical arrows along the beam from point A to point B. **Analysis Required:** - Calculate the reaction forces at the supports (A and B) by applying equilibrium equations. - Consider the beam as a static system to apply the principles of static equilibrium for solving reaction forces. This problem involves concepts such as uniformly distributed loads, reaction calculations, and static equilibrium in structures.
Transcribed Image Text:**Problem 3:** **Objective:** Determine the reactions at points A and B. **Description of Diagram:** - The diagram illustrates a beam AB which is supported at both ends, A and B. - The beam is subjected to a uniformly distributed load of 4 kip/ft acting downward over the entire span. - The total length of the beam is 12 feet, divided into two segments: 6 feet from A to C, and 6 feet from C to B. **Visual Elements:** - Arrows pointing downward indicate the direction of the load applied to the beam. - Points A and B are the supports where reactions need to be determined. A is a pin support, and B is a roller support. - The load distribution is consistent, depicted as a series of vertical arrows along the beam from point A to point B. **Analysis Required:** - Calculate the reaction forces at the supports (A and B) by applying equilibrium equations. - Consider the beam as a static system to apply the principles of static equilibrium for solving reaction forces. This problem involves concepts such as uniformly distributed loads, reaction calculations, and static equilibrium in structures.
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